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Neural-Based Adversarial Encryption of Images in ECB Mode with 16-Bit Blocks?

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Neural-Based Adversarial Encryption of Images in ECB Mode with 16-Bit Blocks? Neural-Based Adversarial Encryption of Images in ECB Mode with 16-bit Blocks? Pablo Rivas[0000−0002−8690−0987] and Prabuddha Banerjee Computer Science, Marist College, Poughkeepsie NY 12601, USA fpablo.rivas,[email protected] Abstract. Digital images possess rich features that are highly corre- lated among neighboring pixels and highly redundant bits. Thus, the study of encryption algorithms over images is a subject of study to de- termine encryption quality. In this paper, we study the applicability of neural networks in learning to use secret keys to protect information (e.g. images) from other neural networks. We implement a well-known adver- sarial neural network architecture that is designed to learn to establish its own encryption method to protect itself from an attacker that is also a neural network. Our preliminary results suggest that this type of neu- ral architecture is capable of securing communications in the midst of a neural-based attacker using only 16-bit blocks. Keywords: adversarial neural networks · encryption · symmetric key encryption. 1 Introduction Recently, there has been interest in encryption and decryption of communica- tions using Adversarial Neural Networks [1]. This is due to Adversarial Neural Networks which can be trained to protect the communication using Artificial In- telligence. As neural networks can be used for advanced functional specifications which can be categorized into complex task and those are beyond simple func- tional specifications. These objectives include, for example, generating realistic images [5] and solving multiagent problems [3, 9]. Advancing these lines of work, we showed that neural networks can learn to protect their communications in order to satisfy a policy specified in terms of an adversary. Cryptography concerns broadly with algorithms and protocols that will give certainty that the secrecy and integrity of our information is maintained. Cryp- tography is the science of protection our data and communication. A secured mechanism is where it achieves its goal against all attackers. So these form Turing machines or a cryptographic mechanism are formed as pro- grams. Hence attackers may be described in those terms as well as the complex- ity of time and how frequently are they successful in decoding messages. For instance, an encryption algorithm is said to be secure if no attacker can extract ? Supported by the VPAA's Office at Marist College. 2 P. Rivas and P. Banerjee information about plaintexts from ciphertexts. Modern cryptography provides rigorous versions of such definitions [4]. For a given problem Neural networks have the ability to selectively explore a solution space. This feature finds a nat- ural niche of application in the field of cryptanalysis. Neural networks provides new methods of attacking an encryption algorithm based on the fact that neural networks can reproduce any function; this is con- sidered as a very powerful computational tool since any cryptographic algorithm must have an inverse function. In the design of the neural network we study in this paper, adversaries play a very important role. They were originally proposed using what is known as 'adversarial examples' that were found using a neural architecture named a gen- erative adversarial network (GAN) [5]. In this context, the adversaries are neu- ral networks that sample data from a distribution whose parameters are learned from the data. Furthermore, as per the Cryptography definition, practical ap- proaches to training Generative adversarial networks do not consider all possible adversaries, rather adversaries relatively small in size which are improved upon by training. We built our work based upon these ideas. Historically, neural networks have received criticism in the area of cryptog- raphy since earlier models were not able to model an XOR operation, which is commonly used in cryptography. However, nowadays neural networks can easily model XOR operations and be taught to protect the secrecy of data from other neural networks; such models can discover and learn different forms of encryp- tion and decryption, without specifically creating an existing algorithms or even knowing the type of data they will encrypt. In this paper we will discuss the implementation of such architecture in the context of image encryption and will comment on the results obtained. This paper is organized as follows: Section 2 discusses the background pertaining to cryptography and adversarial learning along with the methodology used. Section 3 discusses our experiments and the results obtained. Finally, Section 4 draws conclusions of our paper. 2 Background and Methodology 2.1 Ciphertext-only attacks In the basic architecture proposed by [1], there are 3 neural networks of which the first one is Alice who is part of the cryptographic learning model, so is tasked with encrypting binary strings (e.g. of an image) provided a key. Bob, another friendly neural network, is tasked with learning to decrypt Alice's message. Both Alice and Bob are performing symmetric-key encryption, so they have a common key for encrypting their communication; this key needs to be provided by a human prior to the learning prior to the learning process. Lastly Eve's neural network will be eavesdropping and try to attack or hack their communication by observing the ciphertext. This is known as a ciphertext-only attack [8]. While this is a neural network-based architecture, the overall encryption scheme is well known in textbooks as the one shown in Fig. 1. Neural-Based Adversarial Encryption of Images 3 Fig. 1: A traditional encryption scheme with a twist: Alice, Bob, and Eve are neural networks. 2.2 Block cipher mode: ECB All block ciphers require specific chunks of data (usually binary) of specific sizes that will be used as input or output. Traditionally, these blocks of data are encrypted and decrypted; however, what happens to those blocks internally on the cipher is unique to each cipher. As long as we have information that can be broken down into binary strings of information (e.g. images) we can use any block cipher. In this paper we are concerned with encrypting images. We used the Python programming language in which we take the image and convert into strings of byte arrays and then the byte arrays are flattened and converted into binary strings of the size of the desired block. In this preliminary research we limited our study to 16-bits of information per block. The choice of this block size is due to the large training time for larger blocks. There are several ways or modes in which block ciphers operate. Each mode provides additional security. The only mode that does not provide additional security is known as Electronic Code-Book (ECB) mode. It is important to remark that in order to study the quality of a cipher we must study it by itself with no additional help from other advanced (and much better) modes, so ECB is used here for functionality and to allows us an objective measure of quality of the cipher. The encryption task in ECB mode here is given by: Ci = Ek (Pi) ; i = 1; 2; 3;::: (1) where the function Ek(·) is the encryption algorithm operating with secret key k, Pi is the i-th block of plain text, and Ci is the corresponding i-th block of cipher text. During encryption the key, which is of 16 bits in size, is represented as an array of the following form: 4 P. Rivas and P. Banerjee Fig. 2: ECB mode of operation on an image based on key k. The encrypted image, ciphertext, can be saved, displayed, transmitted, or further analyzed as needed. key = [0,1,0,1,0,1,0,1,0,1,0,1,0,1,0,1] Decryption works in similar way but in reverse w.r.t. encryption, i.e., first the cyphertext blocks are passed through the decryption nerual network (Bob) and the original plaintext blocks are recovered. The decryption is here governed by: Pi = Dk (Ci) ; i = 1; 2; 3;::: (2) where Dk(·) is the decryption algorithm operating with key k, and Pi and Ci are as in Eq. (1). The reconstruction process of an image in Python follows a similar process as prior to encryption, i.e. in two stages where in the recovered plaintext is first converted into hexadecimal numbers, then converted to array of bytes, and then these arrays of bytes are thereafter reshaped forming an image. This process is exemplified in Fig. 2. 2.3 Neural architecture Fig. 3 depicts the neural architecture implemented in Python with Keras on Ten- sorFlow; the original architecture was presented in [1], and is based on Generative Adversarial Networks [5]. The neural architecture has two identical networks, Al- ice and Bob; however, Bob is a mirror (reverse) of Alice. The Alice network has a combination of one-dimensional convolutional layers and dense layers; there are a total of four convolutional layers, the first three have hyperbolic tangent activations (tanh), and the last convolutional layer has a sigmoid activation as the output. At the input layer, Alice has a dense layer with a tanh activation. Bob is the exact mirror of Alice, i.e. in opposite order. The input to Alice has to be two vectors: a binary string denoting the plain- text P 2 B16 and a binary string denoting the key k 2 B16. In this implementa- tion we used 16-bits for both. The output of Alice is a vector of codes known as the ciphertext C 2 R16; Neural-Based Adversarial Encryption of Images 5 Fig. 3: Neural architecture of the cipher. During training, Alice and Bob are trained using randomly generated keys and plaintext while Eve attempts to recover the plaintext from the ciphertext and no key. During training, we randomly generated pairs of (P; k) in mini-batches of size 256, which was determined experimentally to be a nice trade-off between training speed and performance.
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